b b - b b b b - b b a - b a a - a a a a

a a a a

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b a a a

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b b b b

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a b b b

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Solution

The correct option is A b a a a
bbbb, bbba, bbaa, baaa, aaaa
Ans (B)

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Similar questions

Solve for x:

\frac{x}{a} + \frac{x}{b} = 1

\frac{a}{b},

\frac{(cosθ + sinθ)}{(cosθ - sinθ)} = ?

\frac{a + b}{a - b}

\frac{a - b}{a + b}

\frac{b + a}{b - a}

\frac{b - a}{b + a}

a > b

a^{b} b^{b} > a^{b} b^{a}

log \frac{b}{a} < log \frac{1 + b}{1 + a}

- - \to A B, - - \to B C

- - \to C D, - - \to D E, - - \to E F, - - \to F A

The lowest form of $\frac{(a + b)}{a b} - \frac{2}{(a + b)}$ if ab=1.

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